By Albert Z.H. Wang
This finished and insightful publication discusses ESD security circuit layout difficulties from an IC designer's standpoint. On-Chip ESD security for built-in Circuits: An IC layout Perspective offers either primary and complex fabrics wanted by means of a circuit fashion designer for designing ESD defense circuits, together with:
- Testing versions and criteria followed by way of U.S. division of safety, EIA/JEDEC, ESD organization, car Electronics Council, foreign Electrotechnical fee, and so on.
- ESD failure research, safety units, and security of sub-circuits
- Whole-chip ESD safeguard and ESD-to-circuit interactions
- Advanced low-parasitic compact ESD safeguard constructions for RF and mixed-signal IC's
- Mixed-mode ESD simulation-design methodologies for layout prediction ESD-to-circuit interactions, and more!
Many actual international ESD safeguard circuit layout examples are supplied. The booklet can be utilized as a reference ebook for operating IC designers and as a textbook for college kids within the IC layout box.
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Extra info for On-chip ESD protection for integrated circuits : an IC design perspective
Sample text
Tinker M. (Eds)(2000): Basic Mathematics for the Physical Sciences, New York: John Wiley. ISBN 0-471-85207-4. Pipes L. A. (1958): Applied Mathematics for Engineers and Physicists, New York: McGraw-Hill. Library of Congress Cat. No. 57-9434. Poularikas A. D. ) (1996): The Transforms and Applications Handbook, Boca Raton: CRC Press and IEEE Press. ISBN 0-8493-8342-0. Slichter C. P. (1964): Principles of Magnetic Resonance, New York: Harper and Row. Library of Congress Cat. No. 63-11293. See p. 10.
In fact a number, positive or negative will now have an infinite set of logarithms. For example (n is an integer): ln(Ϫ1) ϭln(re j ) ϭln(r) ϩln(e j )ϭln(1)ϩj( ϩ2n)ϭj, Ϫj, 3j, . . 4) As mentioned above the very wide range of many of the quantities met in electronics, together with the convenience of simple addition, rather than multiplication, for sequential gains when expressed in a logarithmic scale, prompted the 14 Part 1 Mathematical techniques widespread adoption of logarithmic measures.
We assume that the capacitor is uncharged (this is not essential) and at time tϭ0 the switch is closed. At this instant VC is zero so the current iϭVin /Rϭi0. We require to find the variation of VC with time. At any time when the current is i and the charge on C is Q, VC will be given by: VC ϭ Q C so that dVC ϭ dQ i dt ϭ , C C dV i V Ϫ VC so C ϭ ϭ in dt C RC R C Vin i Fig. 1 Current flow in a capacitor. 5 Exponentials This fits with the statement above about the exponential function except that the rate of change dVc /dt is proportional to Vin ϪVC , so that as VC increases towards its final value Vin the rate of change will decrease.